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Hi,
I am currently considering using the library to solve the ODEs that arise in conjunction with modelchecking of markov chains. The ODEs that describe these systems can be arbitrarily stiff yet maximum precision is crucial.
I would like to know how the library handles internal overflows. Can the solver deal with such situations and correct the problem or is there some kind of flag which indicates precision related problems so that I would be able to judge the credibility of the results.
Thanks in advance
Falko Dulat
I am currently considering using the library to solve the ODEs that arise in conjunction with modelchecking of markov chains. The ODEs that describe these systems can be arbitrarily stiff yet maximum precision is crucial.
I would like to know how the library handles internal overflows. Can the solver deal with such situations and correct the problem or is there some kind of flag which indicates precision related problems so that I would be able to judge the credibility of the results.
Thanks in advance
Falko Dulat
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Quoting - fdulat
Hi,
I am currently considering using the library to solve the ODEs that arise in conjunction with modelchecking of markov chains. The ODEs that describe these systems can be arbitrarily stiff yet maximum precision is crucial.
I would like to know how the library handles internal overflows. Can the solver deal with such situations and correct the problem or is there some kind of flag which indicates precision related problems so that I would be able to judge the credibility of the results.
Thanks in advance
Falko Dulat
I am currently considering using the library to solve the ODEs that arise in conjunction with modelchecking of markov chains. The ODEs that describe these systems can be arbitrarily stiff yet maximum precision is crucial.
I would like to know how the library handles internal overflows. Can the solver deal with such situations and correct the problem or is there some kind of flag which indicates precision related problems so that I would be able to judge the credibility of the results.
Thanks in advance
Falko Dulat
Hi,
First of all, thank you for using Intel ODE Solver.
The solver doesn't control solution for over- and underflows. But you can do it yourself using ipar(3)=1 (as it is mentioned in the Reference Manual, the solver will exit after every successful step). Of course, the performance of the solver will suffer in this situation, but you could verify the solution and make an appropriate evaluation of it.
With best regards,
Alexander Kalinkin
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